Personal tools
You are here: Home Publications On projective linear groups over finite fields as Galois groups over the rational numbers (revised version)

On projective linear groups over finite fields as Galois groups over the rational numbers (revised version)

Gabor Wiese

Number 19
Author Gabor Wiese
Project A09
Year 2008

Ideas from Khare’s and Wintenberger’s article on the proof of Serre’s conjecture for odd conductors are used to establish that for a fixed prime l infinitely many of the groups PSL2(Fr) (for r running) occur as Galois groups over the rationals such that the corresponding number fields are unramified outside a set consisting of , the infinite place and only one other prime.

More information about this publication…

Document Actions
October 2019 »
October
MoTuWeThFrSaSu
123456
78910111213
14151617181920
21222324252627
28293031